All Courses are free for limited time.
NISM Professor

Weak-form Efficiency

Also written Weak-form EMH · Weak form of efficiency · Weak-form efficient market hypothesis

The hypothesis that current prices already reflect all historical market information — past prices, returns and volumes — so technical analysis cannot earn above-average risk-adjusted returns.

In plain language

Eugene Fama split the efficient market hypothesis into three levels, according to what information prices are assumed to reflect. Weak form is the first and least demanding.

It says today's price already contains everything that can be learnt from the market's own history: the sequence of past prices, rates of return, trading volume.

If that is true, current prices are independent of past prices. Price changes follow a random walk. And a chart pattern, a moving average or a momentum signal — anything built only on past price and volume data — cannot reliably tell you where the price goes next.

How it works

The three forms nest inside each other:

FormPrices reflectRules out superior returns from
WeakAll historical market data — prices, returns, volumeTechnical analysis
Semi-strongHistorical data + all public informationTechnical and fundamental analysis
StrongHistorical + public + insider informationAny information, for any group

The workbook's implication for technical analysis is blunt: if the market is weak-form efficient, analysing past information will not identify future price movements, "as past returns are not congruent with future returns". EMH "renders technical analysis completely irrelevant for superior returns". One should gain little from any trading rule based on past rates of return or other past market data.

The early academic treatment was the Random Walk hypothesis: successive one-period returns are independent and identically distributed. Fama formalised the theory in 1970.

A worked example

Illustrative figures. A trader notices that a mid-cap pharma stock at ₹1,480 has just crossed above its 200-day moving average on rising volume — a classic buy signal. She buys 500 shares, about ₹7.4 lakh.

Under weak-form efficiency, the signal carries no edge. Every other participant watching the same chart saw the same crossover at the same moment. If the pattern reliably preceded a rise, buyers would already have bid the price up to where the expected risk-adjusted gain vanished.

Suppose over a year the trader runs 40 such signals and the stock-level results average out to the market's return. After brokerage and taxes on 80 buy and sell orders, her net return trails a simple index position of the same ₹7.4 lakh. That is exactly the weak-form prediction: no abnormal return from past price data, and costs as a guaranteed drag.

What weak-form efficiency does not say: that the trader cannot make money. She can, if the market rises. It says she cannot consistently beat a comparable-risk passive position using charts alone.

Why NISM asks about it

Chapter 13 (Concept of Informational Efficiency), sections 13.2.1 and 13.5.1, defines weak-form efficiency and draws its implication for technical analysis. A Chapter 13 sample question asks what the weak form states — successive price changes are independent. Chapter 18 returns to the tension when it describes momentum investing, which relies on exactly the price-volume data weak-form efficiency says is already priced.

Common exam traps

  • Weak form rules out technical analysis, not fundamental analysis. Fundamental analysis is ruled out only under semi-strong form.
  • Successive price changes are independent — the correct statement. "Dependent" or "biased" is the wrong option.
  • The forms are cumulative. A semi-strong-efficient market is also weak-form efficient; not the other way round.
  • Efficiency does not mean price = true value at every moment. The workbook's technical definition: price is an unbiased estimate of value, with random deviations uncorrelated with any observable variable.
  • "Above-average risk-adjusted returns", not "any returns". Efficient markets still pay normal returns for risk.

Where this is taught

Free preparation for NISM Series XXI-B

Related terms

← All terms
Something look wrong? Report it